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Modifications to Harmonic Current Bunching of Electron Beams From RF Cavities Due to Radial Boundary Conditions

机译:径向边界条件对射频腔中电子束谐波电流束的修正

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Harmonic current bunching of an electron beam after it passes through a standing-wave RF cavity is well known, with analytic solutions in both the transversely infinite space-charge regime and the ballistic regime. The Wallander formula [1] is often used between these regimes for finite-sized beams, with pretty good accuracy. These formulas describe simple space-charge modes that are launched by the RF cavity, and assume a single space-charge reduction factor. However, upon close examination these formulas do not provide the complete story. Additional space-charge modes are introduced by the radial boundary conditions, and the actual total harmonic current is modified somewhat from the simple formulas, and includes beating effects between the different modes, even in the small-signal, or linear, regime. This beating leads to mode mixing and eventual damping, which also affects the long-term propagation of longitudinal space-charge waves in accelerator structures.
机译:电子束通过驻波RF腔后的谐波电流成束是众所周知的,在横向无限空间电荷状态和弹道状态下都有解析解。 Wallander公式[1]通常在这些方案之间用于有限大小的光束,精度非常好。这些公式描述了由RF腔启动的简单空间电荷模式,并假定了单个空间电荷减少因子。但是,仔细检查后,这些公式无法提供完整的故事。径向边界条件引入了其他的空间电荷模式,并且实际的总谐波电流可以通过简单的公式进行一些修改,甚至在小信号或线性状态下,也包括不同模式之间的跳动效应。这种跳动导致模式混合和最终的阻尼,这也影响了纵向空间电荷波在加速器结构中的长期传播。

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